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Home > Education > Mathematics > CliffsStudySolver Trigonometry
CliffsStudySolver Trigonometry
by Herzog, David Alan
 
 
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CliffsStudySolver Trigonometry
"A learn-by-doing approach to mastering trigonometry

Twenty percent of America's 14 million high school students take a trigonometry course before graduating, and many more students study trig in college. This hands-on guide helps these students get up to speed on sines, cosines, tangents, and other trig concepts using lots of example problems, all of which have fully explained solutions. In addition to the problems, the book includes a pre-test to help students gauge their overall trig knowledge, overviews of key trig concepts, and a final full-length exam covering all the topics in the book.



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Title of ebook: CliffsStudySolver Trigonometry
ISBN: 9780764599675
parent-ISBN: 9780764579684
Publisher: Cliffs Notes
Internet download file size: 2077 kb
Pages: 336
Published: 05-2005
Released online for download: 05-06-2005
Author of eBook: Herzog, David Alan
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CliffsStudySolver Trigonometry


Chapter One

Trigonometric Ideas

The word trigonometry comes from two Greek words, trigonon, meaning triangle, and metria, meaning measurement. This is the branch of mathematics that deals with the ratios between the sides of right triangles with reference to either of its acute angles and enables you to use this information to find unknown sides or angles of any triangle. Trigonometry is not just an intellectual exercise, but has uses in the fields of engineering, surveying, navigation, architecture, and yes, even rocket science.

Angles and Quadrants

An angle is a measure of rotation and is expressed in degrees or radians. For now, we'll stick with degrees, and we'll examine working with radians in the next chapter. Consider any angle in standard position to have its vertex at the origin (the place where the x- and y-axes cross), labeled O in the diagrams. Angle measure is the amount of rotation between the two rays forming the angle.

Figure the initial side of the angle above beginning on the x-axis to the right of the origin. Consider the terminal side of the angle to be hinged at O. The terminal side of the angle, OP, was rotated ... read full excerpt from CliffsStudySolver Trigonometry ebook



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